e Tab Q Search the internet. Searc * MindTap - Cengag x MD JJ Chayakorn Jutar x zy 1.5. Laws of propo X G Simplify (wvF)-n x G PRIME NUMBES (130) Java V arn.zybooks.com/zybook/GSUCSC2510BingiSpring2021/chapter/1/section/5 My library > CSC 2510: Theoretical Foundations of Computer Science home > 1.5. Laws of propositional logic E zyBooks catalog Jump to level 1 Simplify ((wvF)→n)^(-n→w) to Wn 1. Select a next law from the right to apply Laws ((wvF)-»n)A(--n→w) (w-»n)^(--n-w) (-wvn)^(--n→w) Distributive Complement (алb)v(алс) an(bvc) ava ET (avb)^(avc) av(bAc) anna E F Commutative UNDO LAW E F avb bva F E T aab Бла Identity De Morgan's aAT E a (aab) -av-b avF E a (avb) -an-b Double negation Conditional a BLL ab avb ab (a-b)(ba) III II II III III II

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Simplify the preparation
re Tab
Q Search the internet..
Searc
x* MindTap - Cengac X
JJ Chayakorn Jutar x
zy 1,5. Laws of propo x
G Simplify (wvF)-n x
G PRIME NUMBES
O (130) Java V
earn.zybooks.com/zybook/GSUCSC2510BingiSpring2021/chapter/1/section/5
My library > CSC 2510: Theoretical Foundations of Computer Science home >
1.5: Laws of propositional logic
E zyBooks catalog
Jump to level 1
Simplify ((wvF)→n)^(-n→w) to w+n
1. Select a next law from the right to apply
Laws
((wVF)»n)^(--n→w)
(w»n)^(--n→w)
(-wvn)^(-¬n→w)
Distributive
Complement
(алbjv(алс)
an(bvc)
ava ET
(avb)^(avc)
av(bAc)
an-a
Commutative
UNDO LAW
= F
avb
bva
-F
E T
аль
Бла
Identity
De Morgan's
алт
= a
-av-b
avF
E a
-(avb)
Double negation
Conditional
BLL
E a
a-b
avb
ab
(a-b)A(b-a)
e to search
99+
Transcribed Image Text:re Tab Q Search the internet.. Searc x* MindTap - Cengac X JJ Chayakorn Jutar x zy 1,5. Laws of propo x G Simplify (wvF)-n x G PRIME NUMBES O (130) Java V earn.zybooks.com/zybook/GSUCSC2510BingiSpring2021/chapter/1/section/5 My library > CSC 2510: Theoretical Foundations of Computer Science home > 1.5: Laws of propositional logic E zyBooks catalog Jump to level 1 Simplify ((wvF)→n)^(-n→w) to w+n 1. Select a next law from the right to apply Laws ((wVF)»n)^(--n→w) (w»n)^(--n→w) (-wvn)^(-¬n→w) Distributive Complement (алbjv(алс) an(bvc) ava ET (avb)^(avc) av(bAc) an-a Commutative UNDO LAW = F avb bva -F E T аль Бла Identity De Morgan's алт = a -av-b avF E a -(avb) Double negation Conditional BLL E a a-b avb ab (a-b)A(b-a) e to search 99+
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